系統識別號 | U0002-2706201722164500 |
---|---|
DOI | 10.6846/TKU.2017.00982 |
論文名稱(中文) | 建構整合策略及戰術層級供應鏈網路設計之研究 |
論文名稱(英文) | Construction of an integration supply chain network design with the strategic and tactical planning |
第三語言論文名稱 | |
校院名稱 | 淡江大學 |
系所名稱(中文) | 管理科學學系博士班 |
系所名稱(英文) | Doctoral Program, Department of Management Sciences |
外國學位學校名稱 | |
外國學位學院名稱 | |
外國學位研究所名稱 | |
學年度 | 105 |
學期 | 2 |
出版年 | 106 |
研究生(中文) | 何衛中 |
研究生(英文) | Wei-Chung Ho |
學號 | 898620124 |
學位類別 | 博士 |
語言別 | 英文 |
第二語言別 | |
口試日期 | 2017-06-03 |
論文頁數 | 157頁 |
口試委員 |
指導教授
-
廖述賢
指導教授 - 謝佳琳 委員 - 阮金祥 委員 - 王中允 委員 - 陳基國 委員 - 林榮禾 委員 - 張紘炬 委員 - 徐煥智 |
關鍵字(中) |
供應鏈網路設計 定址-存貨 存貨-路徑 遺傳演算法 |
關鍵字(英) |
Supply chain network design (SCND) location-inventory inventory-routing genetic algorithms |
第三語言關鍵字 | |
學科別分類 | |
中文摘要 |
供應鏈網路設計在供應鏈管理中占有很重要的地位,其目的在於提供供應鏈管理一個發揮效應的工作平台。供應鏈網路設計若依規劃時間的長短,可區分為戰術、戰略及操作等不同層級,其決策內容分別為設施定址,存貨及運輸規劃。以策略層級而言,因為投入的資源較大,決定後就不易改變,故一般多運用單期模式。以戰術層級而言,其目的係運用較近期的需求資訊,可依顧客的需求,劃分多期,求解最佳的運送及存貨規劃。由於供應鏈網路設計決策的時間軸不同,很難以同一模式建構完整的供應鏈網路,故本論文發展兩階層求解方法,第一階層為策略階段,求出最適的設施定址。第二階段為戰術階段,續依據策略階段的定址決策,發展最適的存貨與運送規劃。另基於策略階段決策,影響日後系統運作深遠,故本論文以不同的假設,設計三個不同的策略模式,因為本論文所探討的問題涵括了定址-存貨、存貨-路徑整合問題及路徑等問題,均屬困難性問題,囿於精確求解法只限求小、中型的問題,所以在本論文採用以遺傳演算法為基石求解上述所陳問題。 |
英文摘要 |
Supply chain network design (SCND) which provides an optimal configuration of platform is an important task in supply chain management. The SCND can be classified as strategic, tactical and operational level decisions depending on the time horizons, those decisions include the number, location of facilities, inventory policy and transportation plan. The strategic decision requires the vast investment; the decision is expected to operate for a long term. Therefore, it is reasonable to use single-period model. In the tactical and operational level, the demand information is more accurately, therefore, the decision maker needs a short-term inventory and transportation planning which generate the product flows in the network. In this dissertation, we attempt to integrate a strategic and tactical plan and develop two stage models to construct the optimal SCND. In first stage, three strategic models are presented according to the various scenarios. In second stage, we propose a tactical model which is multi period inventory routing model for determining the time and amount of goods to deliver. Because these models consider location-inventory and inventory-routing problem, both belong to NP-hard problem, exact methods only can solve small or medium size problem, therefore a various genetic algorithms base heuristic are proposed the solve these problems. |
第三語言摘要 | |
論文目次 |
Index List of Tables VI List of Figures VII Chapter 1.Introduction 1 1.1. Research background 1 1.1.1. Supply chain environment 1 1.1.2. Physically construction 3 1.1.3. DC implementation 4 1.2. Objective & Motivation 5 1.3. Research scope 6 1.3.1. Supply chain network configuration 6 1.3.2. Research methodology 7 1.4. Organization of the dissertation 7 Chapter 2.Literature Review 10 2.1. Location - Inventory models 11 2.2. Location - Routing models 14 2.3. Inventory - Routing models 17 2.4. Dual sale channel SCN 20 2.5. Multiple Criteria Decision Making (MCDM) 23 2.6. Research problem 26 Chapter 3 Design an integrated strategic and tactical SCND model 32 3.1. Introduction 32 3.2. The strategic stage 33 3.2.1. Inventory control decision 34 3.2.2. Transportation decision 36 3.3. The tactical stage 38 3.4. Solution methodologies 41 Chapter 4 Strategic planning - baseline model 45 4.1. Introduction 45 4.2. Problem statement 46 4.3. Model formulation and solution methodologies 49 4.3.1. Notation 49 4.3.2. Model formulation 50 4.3.3. Solution methodologies 53 4.3.3.1. Big clients allocation phase 55 4.3.3.2. Small clients allocation phase 56 4.3.3.3. Small clients routing phase 57 4.4. Experiment results 58 4.4.1. Evaluation instances 58 4.4.2. Computational results on the problem instances 60 4.5. Conclusion 64 Chapter 5. Strategic planning- demand depend model 66 5.1. Introduction 66 5.2. Problem statement 66 5.3. Model formulation and solution methodologies 67 5.4. Numerical examples and sensitivity analysis 72 5.5. Conclusion 78 Chapter 6. Strategic planning multi-objective model 79 6.1. Introduction 79 6.2. Problem statement 82 6.3. Mathematical model and formulation 84 6.3.1. Proposed heuristic procedures 90 6.3.2. NSGA-II for Pareto solutions 90 6.3.3. TOPSIS and Shannon entropy for the best compromise solution 92 6.4. Numerical experiment 94 6.4.1. Data Generation 94 6.4.2. Computational results 95 6.4.3. Sensitivity analysis 99 6.5. Conclusion 103 Chapter 7. Tactical planning DIRT model 105 7.1. Introduction 105 7.2. Problem statement 108 7.3. Model formulation and solution methodologies 111 7.3.1. Model formulation 111 7.3.2. Solution methodologies 113 7.3.2.1. Representation and initiation 114 7.3.2.2. Replenishment plan with capacity limitations 116 7.3.2.3. Lateral transshipment 116 7.3.2.4. Redistribution 117 7.3.2.5. Crossover operator 121 7.3.2.6. Mutation operator 123 7.4. Experiment 123 7.4.1. Experimental design 123 7.4.2. Computational results 124 7.5. Conclusion 130 Chapter 8.Conclusion and future work 131 8.1. Summary and research findings 131 8.2. Major contributions 132 8.3. Limitations of the research 134 8.4. Recommendations for future research 134 References 138 Appendix: Abbreviation table 156 List of Tables Table 2.1 IRP variants structure 20 Table 2.2 A comparison for the proposed models and literature’s models 31 Table 3.1 The comparison between the syrategic and tactical planning 33 Table 3.2 The comparison for three strategic models 38 Table 3.3 Study key issues 40 Table 4.1 The model parameters for problem instances 59 Table 4.2 Computational results for P_50_300_T1_S2 60 Table 4.3 Computational results for nine problem instances 61 Table 5.1 Model parameters configuration for problem instances 73 Table 5.2 Parameters value for problem instances 74 Table 6.1 Non-dominated solution set from NSGA-II 97 Table 6.2 Computational results incurred from TOPSIS 98 Table 6.3 Computational results of 5 top-ranking solutions for P25_500 100 Table 6.4 Computational results of 5 top-ranking solutions for P25_800 101 Table 6.5 Computational results of 5 top-ranking solutions for P25_1000 102 Table 7.1 The cost components of the DIRPTR model 125 Table 7.2 The cost components of the IRPT-OU model 126 Table 7.3 The cost components of the IRP model 127 Table 7.4 The stock level in the DIRPTR model for D10T10 instance 128 Table 7.5 The stock level in the IRPT-OU model for D10T10 instance 128 Table 7.6 The stock level in the traditional IRP model for D10T10 instance 129 List of Figures Figure 1.1 SCM activities 2 Figure 1.2 The VMI supply chain structure 3 Figure 1.3 The supply chain network 4 Figure 1.4 Supply chain model 6 Figure 1.5 The research framework 9 Figure 2.1 Classification of DRAI problems 19 Figure 3.1 SCM decision scheme 33 Figure 3.2 The process of the strategic models 34 Figure 3.3 Three-layer SCND order scheme 35 Figure 3.4 Two-echelon SCND distribution scheme 37 Figure 3.5 The process of tactical model 39 Figure 3.6 The tactical model distribution scheme 40 Figure 3.7 The strategic and tactical scheme 41 Figure 3.8 The general GA flow chart 44 Figure 4.1 The dual channel SCND structure 47 Figure 4.2 Flowchart of proposed heuristic method 55 Figure 4.3 The small clients cluster procedure 57 Figure 4.4 Small clients vehicle routing procedure 58 Figure 4.5 Trade-off trends among costs in P_50_300_T1_S2 problem instance 61 Figure 4.6 Number of open DCs under various cost scenarios 62 Figure 4.7 The P_50_300_T1_S1 problem instance convergence trends 64 Figure 4.8 The diversity evolution for P_50_300_T1_S1 problem instance 64 Figure 5.1 The customers channel preference rate impact of number of open DC 76 Figure 5.2 The optimal open DCs number for various problem instance 76 Figure 5.3 The cost components for customers channel preference rate in case1 76 Figure 5.4 The cost components for customers channel preference rate in case2 77 Figure 5.5 The cost components for customers channel preference rate in case3 77 Figure 5.6 The cost components for customers channel preference rate in case4 77 Figure 5.7 The cost components for customers channel preference rate in case5 78 Figure 6.1 The flow chart of proposed heuristic procedure 89 Figure 6.2 The NSGA-II solution scheme 91 Figure 6.3 The Pareto-fronts for the base line instances 99 Figure 6.4 The number of open DCs for various problem top ranking 103 Figure 7.1 The distribution scheme of the DIRPTR model 109 Figure 7.2 The system event of DIRPTR model 111 Figure 7.3 Two-dimensional genetic solutions 115 Figure 7.4 The replenishment scheme with capacity limitation 116 Figure 7.5 The lateral transshipment algorithm 118 Figure 7.6 The modified replenishment and transshipment solution process 120 Figure 7.7 The vehicle scheduling 121 Figure 7.8 The crossover operator vehicle scheduling 122 Figure 7.9 The mutation operator vehicle scheduling 123 Figure 7.10 The models performance for the D10T10 instance 129 Figure 7.11 The DIRPTR cost component for the D10T10 instance 130 |
參考文獻 |
Abdelmaguid, T. F. and Dessouky, M. M. (2006). A genetic algorithm approach to the integrated inventory-distribution problem, International Journal of Production Research, 44(21), 4445-4464. Agatz, N. A. H., Fleischmann, M., and van Nunen, J. A. E. E., 2008. E-fulfillment and multi-channel distribution – A review. European Journal of Operational Research, 187 (3), 339-356. Agrawal, V., Chao, X. and Seshadri, S. (2004). Dynamic balancing of inventory in supply chains. European Journal of Operational Research, 159(2), 296-317. Aksen, D. and Altinkemer, K. (2008). A location-routing problem for the conversion to the “click-and-mortar” retailing: The static case, European Journal of Operational Research, 186( 2), 554-575. Albareda-Sambola, M. J., Dı́az, A. and Fernández, E. (2005). A compact model and tight bounds for a combined location-routing problem, Computers & Operations Research, 32(3), 407-428. Alemany, M. M. E., Alarcón, F., Lario, F. C. and Boj, J. J. (2011). An application to support the temporal and spatial distributed decision-making process in supply chain collaborative planning, Computers in Industry. 62(5) 519-40. Alptekinoğlu, A. and Tang, C.S., (2005). A model for analyzing multi-channel distribution systems. European Journal of Operational Research, 163(5), 802-824. Altiparmak, F., Gen, M., Lin, L. and Paksoy, T. (2006). A genetic algorithm approach for multi-objective optimization of supply chain networks, Computers & Industrial Engineering, 51, 197–216. Ambrosino, D. and Grazia, S. M. (2005). Distribution network design: New problems and related models, European Journal of Operational Research, 165(3), 610-624. Amin S. H. and Zhang G. (2013). A multi-objective facility location model for closed-loop supply chain network under uncertain demand and return, Applied Mathematical Modelling, 37(6), 4165-4176 Amir, J. A. and Nader, A. (2010). Incorporating location, routing and inventory decisions in supply chain network design, Transportation Research Part E, 46(5) 582-97. Anderberg, M. R. (1997). Cluster Analysis for Applications, New York: Academic Press. Anderson, H., Hoff, A., Christiansen, M., Hasle, G. and Lkketangen, A. (2010). Industrial aspects and literature survey: Combined inventory management and routing, Computers & Operations Research, 37(9), 1515-1536. Askin, R. G., Baffob, I. and Xi, M. (2014). Multi-commodity warehouse location and distribution planning with inventory consideration, International Journal of Production Research, 52(7), 1897-1910 Axsäter, S. (1996), Using the Deterministic EOQ Formula in Stochastic Inventory Control, Management Science, 42(6), 830-834. Azad, N. and Davoudpour, H. (2008). A hybrid Tabu-SA algorithm for location - inventory model with considering capacity levels and uncertain demands. Journal of Information and Computing Science, 3(4), 290–304 Azad, N., Georgios, K.D., Davoudpour, S. H., Malekly, H. and Yektamaram, S. A. (2013). Strategies for protecting supply chain networks against facility and transportation disruptions: an improved Benders decomposition approach. Annals of Operations Research 210(1), 125-163. Baita, F., Ukovich, W., Pesenti, R. and Favaretto, D. (1998). Dynamic routing and inventory problem: a review. Transportation Research Part A, 32(8), 585-598. Badri, H., Ghomi, S.F. and Hejazi, T. (2016). A two-stage stochastic programming model for value-based supply chain network design, Scientia Iranica. Transaction E, Industrial Engineering, 23 (1), 348-360. Baky, I. A. (2014). Interactive TOPSIS algorithms for solving multi-level non-linear multi-objective decision-making problems, Applied Mathematical Modelling, 38(4), 1417-1433 Bard J. F. and Nananukul N. (2010). A branch-and-price algorithm for an integrated production and inventory routing problem. Computers & Operations Research, 37(12), 2202-2217. Barreto, S., Ferreira, C., Paixão, J. and Santos, B.S. (2007). Using clustering analysis in a capacitated location-routing problem, European Journal of Operational Research, 179(3), 968-977. Beikkhakhian, Y., Javanmardi, M., Karbasian, M. and Khayambashi, B. (2015) . The application of ISM model in evaluating agile suppliers selection criteria and ranking suppliers using fuzzy TOPSIS-AHP methods, Expert Systems with Applications, 42(15), 6224-6236. Bektas, T. (2006). The Multiple Traveling Salesman Problem: An Overview of Formulations and Solution Procedures, Omega, 34(3), 209-219. Bell, J. E. and McMullen P. R. (2004). Ant colony optimization techniques for the vehicle routing problem, Advanced Engineering Informatics. 18(1), 41-48. Blumenfeld, D. E., Burns, L. D., Diltz, J. D. and Daganzo, C. F. (1985). Analyzing trade-offs between transportation, inventory and production costs on freight networks, Transportation Research Part B, 19(5), 361-380. Bouhafs, L., Hajjam, A. and Koukam, A. (2006). A combination of simulated annealing and ant colony system for the capacitated location-routing problem. Lecture Notes in Comput. Science, 4251, 409-416. Bhatt, S. K., Bhatnagar, N. and Appadoo, S. S. (2012) Approaching the best while avoiding the worst option: Consumer choice modeling via TOPSIS, Journal of Information and Optimization Sciences, 33(2-3), 259-272. Bretthauer, K., Mahar, S., M. A. and Venkataramanan, M. A.(2010). Inventory and distribution strategies for retail/e-tail distribution systems, Computers & Industrial Engineering, 58(1), 119–132 Burke, E., Gustafson, S., Kendall, G. and Krasnogor, N. (2002b), Advanced population diversity measures in genetic programming. In Guervos, ´ J. M. et al., editors, Parallel Problem Solving from Nature, 2439 of LNCS, 341–350, Granada, Spain. Springer. Burns, L. D., Hall, R. W., Blumenfeld, D. E. and Daganzo, C. F. (1985). Distribution strategies that minimize transportation inventory costs, Opns Research, 33(3), 469-490. Cai, G. (2010). Channel selection and coordination in dual-channel supply chains. Journal of Retailing, 86 (1), 22–36 Cao, S. and Zhang, K. (2011). Optimization of the flow distribution of e-waste reverse logistics network based on NSGA II and TOPSIS. Paper presented at the E -Business and E -Government (ICEE), 2011 International Conference on, 6-8 May 2011. Chan, F. T. S. and Chung, S. H. (2004). Multi-criteria genetic optimization for distribution network problems, The International Journal of Advanced Manufacturing Technology, 24(7), 517–532. Chan, F. T. S., Chung, S. H. and Wadhwa, S. (2005). A hybrid genetic algorithm for production and distribution, Omega, 33 (4) 345-55. Chanchan, W., Zujun, M., and Huajun, L. (2008). Stochastic dynamic location-routing-inventory problem in closed loop logistics system for reusing end-of-use products. Intelligent Computation Technology and Automation (ICICTA), 2008 International Conference, 2, 691-695 Chen, C. L. and Lee, W. C. (2004). Multi-objective optimization of multi-echelon supply chain networks with uncertain product demands and prices, Computers and Chemical Engineering, 28, 1131-1144. Chen, D., Chen, D. and Han, X. (2014). A Fuzzy Random CLRIP Model of B2C E-commerce Distribution System, Advanced Science and Technology Letters,53,127-131 Chen, J. and Bell, P. C. (2013). The impact of customer returns on supply chain decisions under various channel interactions. Annals of Operations Research 206(1), 59-74. Chen, J., Liang, L., Yao, D-Q. and Sun, S.(2017). Price and quality decisions in dual-channel supply chains, European Journal of Operational Research, 29(3), 935–948. Chen, X., Hao, G., Li, X. and Yiu, K. F. C. (2012). The impact of demand variability and transshipment on vendor's distribution policies under vendor managed inventory strategy. International Journal of Production Economics, 139(1), 42-48. Chiang, W. K., and Monahan, G. E. (2005). Managing inventories in a two-echelon dual- channel supply chain. European Journal of Operational Research, 162(2), 325–341. Chiang, W. K., Chhajed, D and Hess J. D. (2003). Direct marketing, indirect profits: A strategic analysis of dual-channel supply-chain design, Management Science, 49, 1–20. Coelho, L. C. and Laporte, G. (2013). The exact solution of several classes of inventory-routing problems, Computers & Operations Research, 40(2), 558-565. Coelho, L. C., Cordeau, J-F. and Laporte, G. (2014). Thirty Years of Inventory Routing, Transportation Science, 48(1), 1–19. Coelho, L.C., Cordeau, J. F. and Laporte, G. (2012). The inventory-routing problem with transhipment, Computers & Operations Research, 39(11), 2537-2548. Coello, C. C., Lamont, G. B. and Veldhuizen, D. A.V. (2007). Evolutionary algorithms for solving multi-objective problems: Springer. Cohen, M. A. and Lee, H. L. (1988). Strategic analysis of integrated production - distribution system: models and methods, Operations Research,36(2), Mar/Apr: 216-228 Crainic, T. G., Ricciardi, N. and Storchi, G. (2009). Models for evaluating and planning city logistics systems, Transportation Science, 43(4), 432–54. Daganzo, C. F. (1999). Logistic system analysis, Springer: Berlin. Dan, B., Xu, G. and Liu, C., (2012). Pricing policies in a dual-channel supply chain with retail services, International Journal of Production Economics, 139(1), 312–320. Dasci, A, and Verter, V. (2001). A continuous model for production–distribution system design, European Journal of Operation Research, 129(2), 287–298. Daskin M. S., (1995). Network and Discrete Location: Models, Algorithms, and Applications, Wiley, New York. Daskin, M. S. and Owen, S. H. (1999). Two New Location Covering Problems: The Partial Covering P-Center Problem and the Partial Set Covering Problem, Geographical Analysis, Drezner Z (Ed.) 1995, Facilitylocation: A surveyof applications and methods. Springer- Daskin, M. S., Coullard, C. and Shen, Z.-J. M. (2002). An inventory-location model: formulation, solution algorithm and computational results. Annals of Operations Research, 110(1), 83–106. Deb, K., Pratap A., Agarwal, S.and Meyarivan, T. (2002). A fast and elitist multiobjective genetic algorithm: NSGA-II, Evolutionary Computation, IEEE Transact, 6(2), 182-97. Desrochers, M. and Laporte, G. (1991). Improvements and extensions to the Miller-Tucker - Zemlin subtour elimination constraints,” Operations Research Letters, 10(1), 27-36. Doerner, K. F., Gutjahr, W. J. and Nolz, P. C. (2009). Multi-criteria location planning for public facilities in tsunami-prone coastal areas, OR Spectrum, 31(3), 651–678. Dondo, R. Mendez, C. A. and Cerda, J. (2011). The multi-echelon vehicle routing problem with cross docking in supply chain management, Computers and Chemical Engineering, 35(12), 3002-3024. Drezner Z. and Hamacher H. W. (2004). Facility Location: Applications and Theory, Springer, New York, Du, T. C., Li, E. Y. and Chou, D. (2005). Dynamic vehicle routing for online B2C delivery, Omega, 33 (1), 33-45. Duhamel, C., Lacomme, P. C. and Prodhon, P. C. (2013). A GRASP×ELS approach for the capacitated location-routing problem, Computers and Operations Research, 37(11), 1912-1923. Ebrahimipour, V., Azadeh, A., Rezaie, K., and Suzuki, K. (2007). A GA–PCA approach for power sector performance ranking based on machine productivity, Applied Mathematics and Computation, 186(2), 1205-1215. Eppen, G. D. (1979), Effects of Centralization on Expected Costs in a Multi-Location Newsboy Problem, Management Science, 25(5), 498-501. Erlebacher, S. J. and Meller, R. D. (2000). The interaction of location and inventory in designing distribution systems, IIE Transactions, 32(2), 155–166. Escobar, J. W., Linfati, R. and Toth, P. (2013). A two-phase hybrid heuristic algorithm for the capacitated location-routing problem, Computers & Operations Research, 40 (1), 70–79 Eskandarpour, M., Dejax, P., Péton, O. (2017). A large neighbhood search heuristic for supply chain network design, Computers & Operations Research, 80, 23–37. Fahimnia, B., Sarkis, J.,Gunasekaran, A. and Reza Farahani, R. (2017). Decision models for sustainable supply chain design and management, Annals of Operations Research, 250(2), 277–278. Fan, H., Li, G., Sunb, H. and Cheng T. C. E. (2017). An information processing perspective on supply chain risk management: Antecedents, mechanism, and consequences, International Journal of Production Economics,185, 63–75. Farahani, R. Z., Steadie-Seifi, M. and Asgari, N. (2010). Multiple criteria facility location problems: A survey, Applied Mathematical Modelling, 34(7), 1689-1709. Federgruen, A. and Zipkin, P. (1984). A combined vehicle routing and inventory allocation problem, Operationns Research, 32(5), 1019-1037. Fernández, I. and Ruiz, M. C. (2009). Descriptive model and evaluation system to locate sustainable industrial areas, Journal of Cleaner Production, 17(1), 87–100. Floreano, D. and Mattiussi, C. (2008), Bio-Inspired Artificial Intelligence -Theories, Methods, and Technologies, The MIT Press. Forrester Report, 2012 US Online Retail Forecast, 2011 To 2016. http://forresterreport.com/ Funaki, K. (2012). Strategic safety stock placement in supply chain design with due-date based demand. International Journal of Production Economics, 135(1), 4–13. Genovese, A., Acquaye, A. A. , Figueroa, A. , Lenny Koh, S.C. (2017). Sustainable supply chain management and the transition towards a circular economy: Evidence and some applications, Omega, 66(B) ,344–357 Gonzalez-Feliu, J.(2008). Models and methods for the city logistics the two-echelon capacitated vehicle routing problem. Ph.D. Thesis, Politecnico di Torino, Italy. Govindan, K. (2013). Vendor-managed inventory: a review based on dimensions, International Journal of Production Research, 51(13): 3808-3835. Govindan, K., Jafarian, A., Devika, K. and Khodaverdi, R. (2014). Two-echelon multiple -vehicle location-routing problem with time windows for optimization of sustainable supply chain network of perishable food. International Journal of Production Economics. 152(1),9-28. Goyal, K. K., Jain, P. K.and Jain M. (2011). Optimal configuration selection for reconfigurable manufacturing system using NSGA II and TOPSIS. International Journal of Production Research, 50(15), 4175-91. Granada, M. G., and Silva, C. W. (2012). Inventory location routing problem: a column generation approach. Proceedings of the 2012 International Conference on Industrial Engineering and Operations Management Istanbul, Turkey, 482-491. Guerrero, W. J., Prodhon, C., Velasco, N. and Amaya, C. A. (2013). Hybrid heuristic for the inventory location-routing problem with deterministic demand, International Journal of Production Economics, 146, 359-370 Gzara F., Nematollahi E. and Dasci A. (2014). Linear location-inventory models for service parts logistics network design, Computers & Industrial Engineering, 69, 53-63 Hassini, E., Surti, C. and Searcy, C. (2012). A literature review and a case study of sustainable supply chains with a focus on metrics. International Journal of Production Economics. 140(1), 69–82. Higginson, J. K. and Bookbinder, J. H., (2005). Distribution centres in supply chain operations, Langevin, A. L. and Riopel, D. (Eds.), Logistics Systems: Design and Optimization, Springer, New York, 67-91 Holland, J. H. (1975/1992). Adaptation in Natural and Articial Systems. Cambridge, MA: MIT Press. Second edition (1992). (First edition, University of Michigan Press, (1975). Hong, Y. Y., Hsieh, H. M. and Ho, S. Y. (2007). Determination of locations for static transfer switches using genetic algorithms and fuzzy multi-objective programming, International Journal of Electrical Power & Energy Systems, 29(6), 480–487. Hu, W., and Li, Y. (2012). Retail service for mixed retail and E-tailer channels. Annal of Operation Research, 192(1), 151–171. Huang, E. and Goetschalckx, M. (2014). Strategic robust supply chain design based on the Pareto-optimal tradeoff between efficiency and risk, European Journal of Operational Research, 237, 508–518 Huang, X. and Sošic, G. (2010). Transshipment of inventories: Dual allocations vs. transshipment prices. Manufacturing & Service Operations Management, 12(2), 299-318. Hwang, C. L. and Yoon, K. (1981). Multiple Attribute Decision Making Methods and Applications: A State of the Art Survey, Springer-Verlag, Berlin, Heidelberg, New York. Jain, A. K. and Dubes, R. C. (1988). Algorithms for clustering data: Prentice-Hall. Ivanov, D. (2017), Simulation-based ripple effect modeling in the supply chain, International Journal of Production Research, 55( 7), 2083–2101 Jang, Y. J., Jang, S. Y., Chang, B. M. and Park, J. (2002). A combined model of Jennings NR, Wooldridge M (2002). Agent Technology: Foundations, Applications, and Markets, Springer Javid, A., Ahmad, i. and Azad, N. (2010). Incorporating location, routing and inventory decisions in supply chain network design, Transportation Research Part E: Logistics and Transportation Review, 46(5), 582-597. Ji, J., Zhang, Z. and Yang, L. (2017), Carbon emission reduction decisions in the retail-/dual-channel supply chain with consumers' preference, Journal of Cleaner Production, 141(10), 852–867. Jolai, F., Tavakkoli-Moghaddam, R. and Taghipour, M. (2012). A multi-objective particle swarm optimisation algorithm for unequal sized dynamic facility layout problem with pickup/drop-off locations. International Journal of Production Research, 50(15), 4279–4293. Jung, J. and Mathur, K. (2007). An efficient heuristic algorithm for a two-echelon joint inventory and routing problem. Transportation Science, 41, 55-73. Kannan G., Sasikumar P. and Devika K. (2010). A genetic algorithm approach for solving a closed loop supply chain model: A case of battery recycling, Applied Mathematical Modelling, 34(3), 655-670. Kinra, A. and Kotzab, H. (2008). A macro-institutional perspective on supply chain environmental complexity, International Journal of Production Economics, 115, 283–295. Klibi, W., Martel, A. and Guitouni A. (2010). The design of robust value-creating supply chain networks: A critical review, European Journal of Operational Research, 203, 283-293 Kumar, A., Chinnam, R. B. and Alper Murat, A. (2017). Hazard rate models for core return modeling in auto parts remanufacturing, International Journal of Production Economics, 183 (B), 354–361. Laporte, G. (2009). Fifty years of vehicle routing. Transportation Science, 43(4), 408-416. Laporte, G. and Norbert, Y. (1981). An exact algorithm for minimizing routing and operating costs in depot location. European Journal of Operational Research, 6, 224-226. Laporte, G., Nobert, Y. and Taillefer, S. (1988). Solving a Family of Multi-Depot Vehicle Routing and Location-Routing Problems, Transportation Science, 22(3), 161-172. Lee, J.-H., Moon, I.-K. and Park, J.-H. (2009). Multi-level supply chain network design with routing, International Journal of Production Research, 48(13), 3957-3976. Lee, Y. H., Jung, J. W. and Jeon, Y.S. (2007). An effective lateral transshipment policy to improve service level in the supply chain. International Journal of Production Economics ,106(1), 115-126. Li, J., Chu, F. and Chen, H. (2011). A solution approach to the inventory routing problem in a three-level distribution system. European Journal of Operational Research, 210(3), 736-744. Li, X., Guo, W. and Wu, S. (2013). A Generalized Stochastic Petri-Net Model for Performance Analysis and Allocation Optimization of A Particular Repair System. Asia-Pacific Journal of Operational Research, 30(1), 313-355. Li, Y., Guo, H., Wang, L. and Fu, J. (2013). A Hybrid Genetic-Simulated Annealing Algorithm for the Location-Inventory-Routing Problem Considering Returns under E-Supply Chain Environment, The Scientific World Journal, Article ID 125893, http://dx.doi.org/10.1155/2013/125893 Liao S. H., Hsieh C. L. and Lin Y. S. (2011). A multi-objective evolutionary optimization approach for an integrated location-inventory distribution network problem under vendor-managed inventory systems, Annals Operational Research, 186 (1), 213-29. Lin, C. K. Y. and Kwok, R. C. W. (2006). Multi-objective metaheuristics for a location-routing problem with multiple use of vehicles on real data and simulated data, European Journal of Operational Research, 175(3), 1833-1849. Lin, J.-R. and Lei, H.-C. (2009). Distribution systems design with two-level routing considerations. Annals of Operations Research, 172(1), 329-347. Lin, Y. K.and Yeh, C. T. (2012). Multi-objective optimization for stochastic computer networks using NSGA-II and TOPSIS. European Journal of Operational Research, 218(3), 735-46. Liu, S. C. and Chen, A.-Z. (2012). Variable neighborhood search for the inventory routing and scheduling problem in a supply chain. Expert Systems with Applications, 39(4), 4149-4159. Liu, S. C. and Lin, C. C. (2003). A heuristic method for the combined location routing and inventory problem. International Journal of Advanced Manufacturing Technology, 26(4), 372-381. Liu, W. H. and Xie, D. (2013). Quality decision of the logistics service supply chain with service quality guarantee. International Journal of Production Research, 51(5), 1618–1634. Manzini, R., Accorsi, R. and Bortolini M. (2013). Operational planning models for distribution networks, International Journal of Production Research, 52(1), 89–116. Medaglia A. L., Villegas J. G. and Rodriguez-Coca D. M. (2009). Hybrid bi-objective evolutionary algorithms for the design of a hospital waste management network, Journal of Heuristics, 15, 153–176. Melo, M. T., Nickel S. and Saldanha-da-Gama, F. (2009). Facility location and supply chain management – A review, European Journal of Operational Research, 196(2), 401–412. Miller, C. E., Tucker, A. W. and Zemlin, R. A. (1960). Integer Programming Formulations and Travelling Salesman Problems, Journal of the Association for Computing Machinery, 7(4), 326-329. Miranda, P. A. and Garrido, R. A. (2004b). Incorporating inventory control decisions into a strategic distribution network design model with stochastic demand, Transportation Research, Part E, 40(3), 183–207. Miranda, P. A. and Garrido, R. A. (2006a). A simultaneous inventory control and facility location model with stochastic capacity constraints. Networks and Spatial Economics, 6(1), 39–53. Miranda, P. A. and Garrido, R.A. (2009). Inventory service-level optimization within distribution network design problem, International Journal of Production Economics, 122(1), 276-285. Mirchandani, P. B. and Francis, R. L. (1990). Discrete location theory. Wiley, New York. Moin, N. H. and Salhi, S. (2007). Inventory routing problems: a logistical overview, Journal of the Operational Research Society, 58(9), 1185-1194. Moin, N., Salhi, S. and Aziz, N. (2011). An efficient hybrid genetic algorithm for the multi-product multi-period inventory routing problem, International Journal of Production Economics, 133(1), 334-343. Nachiappan, S. and Jawahar, N. (2007). A genetic algorithm for optimal operating parameters of VMI system in a two-echelon supply chain, European Journal of Operational Research, 182(3), 1433-1452. Nagy, G. and Salhi, S. (2007). Location-routing: Issues, models and methods, European Journal of Operational Research, 177(2), 649-672. Nepal, B., Monplaisir, L. and Famuyiwa, O. (2011). A multi-objective supply chain configuration model for new products, International Journal of Production Research ,49(23), 7107-34. Nguyen, V.-P., Prins, C., and Prodhon, C. (2012a). Solving the two-echelon location routing problem by a GRASP reinforced by a learning process and path relinking. European Journal of Operational Research, 216(1), 113-126. Noorul, H. A.and Kannan, G. (2006). Design of an integrated supplier selection and multi-echelon distribution inventory model in a built-to-order supply chain environment. International Journal of Production Research, 44(10), 1963-1985. Nozick, L. K. and Turnquist, M. (1998). Integrating inventory impacts into a fixed-charge model for locating distribution centers. Transportation Research Part E, 34 (3), 173-186. Nozick, L. K. and Turnquist, M. (2001). A two-echelon inventory allocation and distribution center location analysis. Transportation Research Part E, 37(6), 425-441. Ozcelik, F. and Saraç, T. (2012). A genetic algorithm extended modified sub-gradient algorithm for cell formation problem with alternative routings. International Journal of Production Research, 50 (15), 4025–4037. Özdemir, D., Yücesan, E. and Herer, Y. T. (2013). Multi-location transshipment problem with capacitated production. European Journal of Operational Research, 226(3), 425-435. Özsen, L., Coullard, C. R. and Daskin, M. S. (2008). Capacitated warehouse location model with risk pooling, Naval Research Logistics, 55(4), 295-312. Park S., Lee T-E., Sung C. S. (2010). A three-level supply chain network design model with risk-pooling and lead times, Transportation Research Part E, 46, 563-581. Paterson, C., Kiesmüller, G., Teunter, R. and Glazebrook, K. (2011). Inventory models with lateral transshipments: A review, European Journal of Operational Research, 210(2), 125-136. Perl, J. and Daskin, M. S. (1985). A Warehouse Location-Routing Model, Transportation Research Part B: Methodological, 19(5), 381–396. Pishvaee, M., Torabi, S., Razmi, J. (2012). Credibility-based fuzzy mathematical programming model for green logistics design under uncertainty, Computers and Industrial Engineering, 62 (2), 624-632. Prins, C., Prodhon, C. and Calvo, R. W. (2006). Solving the capacitated location routing problem by a GRASP complemented by a learning process and a path relinking, 4OR, 4(3), 221-238. Prins, C., Prodhon, C., Ruiz, A., Soriano, P. and Wolfler-Calvo, R. (2007). Solving the capacitated location-routing problem by a cooperative lagrangean relaxation granular tabu search heuristic, Transportation Science, 41(4), 470- 483. Prodhon, C. and Prins, C. (2014), A survey of recent research on location-routing problems, European Journal of Operational Research, 238(1), 1-17 Ramezani, M., Bashiri, M. and Tavakkoli-Moghaddam, R. (2013). A new multi-objective stochastic model for a forward/reverse logistic network design with responsiveness and quality level, Applied Mathematical Modelling, 37(1-2), 328-344 ReVelle C. S. and Eiselt H. A. (2005). Location analysis: A synthesis and survey, European Journal of Operational Research, 165(1), 1-19. ReVelle C. S., Eiselt H. A. and Daskin M. S. (2008). A bibliography for some fundamental problem categories in discrete location science, European Journal of Operational Research, 184(3), 817-848. Rosca, J. P. 1995, Entropy-driven adaptive representation. In J.P. Rosca, editor, Proceedings of the Workshop on Genetic Programming: From Theory to Real-World Applications, 23–32, Tahoe City, CA, USA. Santibanez-Aguilar, J. E., González-Campos, J. B., Ponce-Ortega, J. M., Serna-González, M. El-Halwagi, M. M. (2014). Optimal planning and site selection for distributed multiproduct biorefineries involving economic environmental and social objectives, Journal of Cleaner Production, 65 (0) , 270–294. Sajjadi, S. R., Hamidi, M. and Cheraghi S. H. (2013). Multi-Product capacitated location routing inventory problem, International journal of modern engineerin, 13 (2), 68-77. Savelsbergh, M. and Song, J.-H. (2007). Inventory routing with continuous moves, Computers & operations research, 34(6), 1744-1763. Schwardt, M. and Fischer, K. (2009). Combined location-routing problems-a neural network approach, Annals Operation Reserch, 167(1), 253-269. Selçuk, B. (2002), Facility Location Decisions Under Vehicle Routing Considerations, Master Thesis, Bilkent University, Turkey. Seyedhosseini, S. M., Bozorgi-Amiri, A., Daraei, S. (2014). An Integrated Location-Routing-Inventory Problem by Considering Supply Disruption, iBusiness, 6(2), 29-37. Shen, Z.-J. and Qi, L. (2007), Incorporating inventory and routing costs in strategic location models, European Journal of Operational Research, 179(2), 372-389. Shen, Z.-J., Coullard, C. and Daskin, M. S. (2003). A Joint Location-Inventory Model, Transportation Science, 37(1), 40-55. Shen, Z.-J.and Daskin, M. S. (2005). Trade-offs Between Customer Service and Cost in Integrated Supply Chain Design, Manufacturing & Service Operations Management Journal, 7(3), 188-207. Shu, J. and Sun, J. (2006). Designing the distribution network for an integrated supply chain. Journal of Industrial and Management Optimization, 2(3), 339-349. Shukla, N., Tiwari, M. and Ceglarek, D. (2013). Genetic-algorithms-based algorithm portfolio for inventory routing problem with stochastic demand, International Journal of Production Research, 51(1), 118-137. Simchi-Levi. D., Kaminsky P. and Simchi-Levi. E. (1999). Designing and Managing the Supply Chain: Concepts, Strategies, and Cases, McGraw-Hill, New York. Sivakumar, K., Balamurugan, C. and Ramabalan, S. (2012). Evolutionary multi - objective concurrent maximisation of process tolerances, International Journal of Production Research, 50(12) 3172-91. Soleimani, H., Seyyed-Esfahani, M., and Shirazi, M.A. (2016). A new multi-criteria scenario-based solution approach for stochastic forward/reverse supply chain network design. Annals of Operations Research 242(6), 339-421. Song, J.-H. and Furman, K. C. (2013). A maritime inventory routing problem: Practical approach, Computers & Operations Research, 40(3), 657-665. Sourirajan, K., Özsen, L. and Uzsoy, R. (2007), A single-product network design model with lead time and safety stock considerations, IIE Transact, 39 (5) 411-424. Sourirajan, K., Ozsen, L. and Uzsoy, R. (2009). A genetic algorithm for a single product network design model with lead time and safety stock considerations, European Journal of Operational Research, 197(2), 599-608. Sridharan, S. K. (1995). The capacitated plant location problem, European journal of operational research, 87, 203-213. Tai, A. H. and Ching, W. -K. (2014). Optimal inventory policy for a markovian two-echelon system with returns and lateral transshipment, International Journal of Production Economics, 151, 48-55. Takahashi, K., Aoi, T., Hirotani, D. and Morikawa, K. (2011). Inventory control in a two-echelon dual-channel supply chain with setup of production and delivery. International Journal of Production Economics, 133(1), 403–415. Taleizadeh, A. A., Niaki, S. T. A. and Aryanezhad, M.-B. (2009). A hybrid method of Pareto, TOPSIS and genetic algorithm to optimize multi-product multi-constraint inventory control systems with random fuzzy replenishments, Mathematical and Computer Modelling, 49 (5), 1044-57. Tang, S.-L. and Yan, H. (2010). Pre-distribution vs. post-distribution for cross-docking with transshipments, Omega, 38(3-4), 192-202. Tavakkoli-Moghaddam, R., Forouzanfar, F. and Ebrahimnejad, S., (2013). Incorporating location, routing, and inventory decisions in a bi-objective supply chain design problem with risk-pooling. Journal of Industrial Engineering International, 9(1), 1–6 Tiacci, L. and Saetta, S. (2011). A heuristic for balancing the inventory level of different locations through lateral shipments, International Journal of Production Economics, 131(1), 87-95. Ting, C. J. and Chen, C. H. (2013). A multiple ant colony optimization algorithm for the capacitated location routing problem, International Journal of Production Economics, 141(1), 34–44 Tseng, Y. Y., Yue, W. L. and Taylor, M. A. P., 2005, The role of transportation in logistics chain, Proceedings of the Eastern Asia Society for Transportation Studies, 5,1657–1672. Tuzkaya, G., Onut, S., Tuzkaya, U. R. and Gulsun B. (2008), An analytic network process approach for locating undesirable facilities: an example from Istanbul,Turkey, Journal of Environmental Management, 88(4), 970–983. Vidal, C. J. and Goetschalckx, M. (1997). Strategic Production-Distribution Models: A Critical review with emphasis on global supply chain models, European Journal of Operational Research, 98(1),1-18 Vidović, M., Popović, D. and Ratković, B. (2014). Mixed integer and heuristics model for the inventory routing problem in fuel delivery, International Journal of Production Economics, 147, 593-604. Vidović, M., Ratković, B., Bjelić, N. and Popović, D. (2016). A Two-Echelon Location-Routing Model for Designing Recycling Logistics Networks with Profit: MILP and Heuristic Approach, Expert Systems with Applications, 51(1), 34-48. Vidyarthi N., Çelebi E., Elhedhli S. and Jewkes E. (2007). Integrated Production– Inventory– Distribution System Design with Risk Pooling: Model Formulation and Heuristic Solution, Transportation Science,41(3), 392–408. Villegas J. G., Palacios F. and Medaglia A. L. (2006). Solution methods for the bi-objective (cost-coverage) unconstrained facility location problem with an illustrative example, Annal Operation Research, 147(1), 109–141. Wong, H.Y. and Rosenhead, J. (2000). A rigorous definition of Robustness Analysis. Journal of the Operational Research Society, 51(2), 176-182. Woodward, K. (2012). Mobile shoppers may reject the store and buy online. http://www.internetretailer.com. Wu, C. and Barners, D. (2016). Partner selection in green supply chains using PSO – a practical approach, Production Planning & Control, 27(13), 1041–1061. Wu, T. H., Low, C. and Bai, J. W. (2002). Heuristic Solutions to Multi-Depot Location-Routing Problems, Computers & Operations Research, 29(10), 1393-1415. Xu, H., Liu, Z.Z., & Zhang, S.H. (2012). A strategic analysis of dual-channel supply chain design with price and delivery lead time considerations. International Journal of Production Economics, 139(2), 654–663. Xu, J., Liu Q. and Wang R. (2008). A class of multi-objective supply chain networks optimal model under random fuzzy environment and its application to the industry of Chinese liquor, Inform, 178(8), 2022–2043. Xuefeng, W. (2010). An integrated multi-depot location-inventory-routing problem for logistics distribution system planning of a chain enterprise. Logistics Systems and Intelligent Management, 2010 International Conference on 3, 1427 - 1431. Yan, H., Yu, Z. and Cheng, T. C. E. (2003). A strategic model for supply chain design with logical constraints: formulation and solution. Computer & Operation Research, 30(14), 2135–2155. Yang L., Jones B. F. and Yang S. H. (2007), A fuzzy multi-objective programming for optimization of fire station locations through genetic algorithms, European Journal of Operational Research, 181(2), 903–915. Yao, D.Q., Yue, X., Mukhopadhyay, S.K., & Yao, Z. W. (2009). Strategic inventory deployment for retail and e-tailer stores. Omega, 37(3), 646-658. You, F. and Grossmann, I. E. (2008). Design of Responsive Process Supply Chains under Demand Uncertainty, Computers & Chemical Engineering, 32, 3090-3111. Yu, V., Lin, S., Lee, W. and Ting, C. (2010). A simulated annealing heuristic for the capacitated location routing problem, Computers and Industrial Engineering, 58 (2), 288–299. Yu, Y., Chen, H. and Chu, F. (2008). A new model and hybrid approach for large scale inventory routing problems. European Journal of Operational Research, 189(3): 1022-1040. Yuan, S., Skinner, B., Huang, S. and Liu, D. (2013). A new crossover approach for solving the multiple travelling salesmen problem using genetic algorithms. European Journal of Operational Research, 228(1), 72–82. Yue, D., Slivinsky, M., Sumpter, J. and You, F. (2014). Sustainable design and operation of cellulosic bioelectricity supply chain networks with life cycle economic, environmental, and social optimization, Industrial and Engineering Chemistry Research, 53 (10), 4008–4029. Zachariadis, E. E., Tarantilis, C. D. and Kiranoudis, C. T. (2009). An integrated local search method for inventory and routing decisions. Expert Systems with Applications, 36(7), 10239-10248. Zarandi, M. H. F., Hemmati, A. and Davari, S. (2011). The multi-depot capacitated location-routing problem with fuzzy travel times. Expert System Application, 38(8),10075-10084. Zeleny, M. (1982). Multiple criteria decision making. New York: Graw-Hill. Zhang, H., Gu, C. L., Gu, L. W. and Zhang, Y. (2011). The evaluation of tourism destination competitiveness by TOPSIS & information entropy–A case in the Yangtze River Delta of China, Tour. Manag, 32(2), 443-51. Zhang, Y., Qi, M., Miao, L. and Liu, E. (2014). Hybrid metaheuristic solutions to inventory location routing problem, Transportation Research Part E, 70, 305-323. Zhao, Q. H., Chen, S. and Zang, C. X. (2008). Model and algorithm for inventory/ routing decision in a three-echelon logistics system, European Journal of Operational Research, 191(3), 623-635. Zhao, X. and Atkins, D. (2009). Transshipment between competing retailers. IIE Transactions, 41(8), 665-676. Zhoz, L., Naim, M. M. and Disney, S. M. (2017). The impact of product returns and remanufacturing uncertainties on the dynamic performance of a multi-echelon closed-loop supply chain, International Journal of Production Economics, 183( B), 487–502. Zohal, M. and Soleimani, H. (2016). Develop an ant colony approach for green close- loop supply chean network design: a case study for gold industry, Journal of Cleaner Production, 133(1), 314–337 |
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